
Different notions of triangular sets are presented. The relationship between these notions are studied. The main result is that four different existing notions of good triangular sets are equivalent.
Computational aspects and applications of commutative rings, Computational Mathematics, Algebra and Number Theory, triangular sets, Computational aspects of field theory and polynomials, [INFO] Computer Science [cs], Symbolic computation and algebraic computation, polynomial equation systems, multivariate polynomials
Computational aspects and applications of commutative rings, Computational Mathematics, Algebra and Number Theory, triangular sets, Computational aspects of field theory and polynomials, [INFO] Computer Science [cs], Symbolic computation and algebraic computation, polynomial equation systems, multivariate polynomials
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